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Theorem 1 the sum of the angles of a qua...

Theorem 1 the sum of the angles of a quadrilateral is `360^@` or 4 right angles.

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Theorem 1the sum of the angles of a quadrilateral is 360^(@) or 4 right angles.

Prove that the sum of the angles of a quadrilateral is 360^(@) .

Knowledge Check

  • The sum of all angles of a quadrilateral is

    A
    `180^(@)`
    B
    `270^(@)`
    C
    `360^(@)`
    D
    `480^(@)`
  • The sum of angles of a quadrilateral is

    A
    `180^@`
    B
    `360^@`
    C
    `270^@`
    D
    None of the above
  • The sum of all the angles of a quadrilateral is

    A
    `180^(@)`
    B
    `270^(@)`
    C
    `360^(@)`
    D
    `400^(@)`
  • Similar Questions

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    The sum of angles of a concave quadrilateral is

    What are the auxiliary formulae of the statement "sum of the angles of a quadrilateral ABCD is 360^(@) ," (The four angles of the quadrilateral are A,B,C and D)?

    The sum of the four angles of a quadrilateral is 360^(@) . Three angles of a quadrilateral are respectively equal to 110^(@), 50^(@) and 40^(@) . Find its fourth angle.

    Assertion (A) : If three angles of a quadrilateral are 130^@,70^@ and 60^@ then the fourth angle is 100^@ Reason(R) : The sum of all the angle of a quadrilateral is 360^@ The correct answer is : (a) /(b)/(c )/(d).

    The sum of the four angles of a quadrilateral is 360^(@) . In a quadrilateral ABCD, the angles A, B, C and D are in the ratio 1:2: 4:5, then the measure of each angle of a quadrilateral is